Validation method of non-probabilistic Bayesian model for aircraft structure
A Bayesian model, non-probabilistic technology, applied in instruments, special data processing applications, electrical digital data processing, etc., can solve the problems of uncertainty, difficult to quantify, unable to provide enough test data, weak and so on
Active Publication Date: 2016-06-29
BEIHANG UNIV
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Problems solved by technology
For complex large-scale systems such as aircraft, it is usually impossible to provide enough test data to complete the confirmation of the whole system model
At present, there are many difficulties in research in the field of aircraft structure numerical simulation model confirmation. For example, in the process of aircraft structure design, manufacture and use, there are related uncertain factors such as material properties, geometric characteristics, processing technology, load conditions, etc. , and these uncertainties are difficult to quantify
However, the acquisition of uncertainties and numerical calculation errors is the weakest link in the numerical simulation of large complex structures
When using experimental data for model validation research, classical probability theory and statistics are the most commonly used methods, but this method requires a large sample size
For situations with poor information and little data, such as aircraft structures, bridges and large building structures, statistical methods are difficult to apply
Method used
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[0070] consider as figure 1 , figure 2 For the structure shown, calculate the structure under a given load case F p =125N, the probability that the maximum deformation of the elastic plate is less than 2mm. The geometric dimensions of the structure are shown in Table 1.
[0071] Table 1 Geometric dimensions of predicted target structures
[0072]
[0073] Identification tests such as image 3 As shown, the maximum displacement of the cantilever plate under the action of concentrated load was measured, and the test results are listed in Table 2. At the same time, Table 3 lists the geometric dimensions of the cantilever plate.
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Abstract
The invention discloses a validation method of a non-probabilistic Bayesian model for an aircraft structure. The validation method comprises the following steps: firstly deducing a non-probabilistic Bayesian theory according to a proposed interval inclusion degree theory; then updating and validating an uncertainty numerical simulation model based on the proposed non-probabilistic Bayesian theory and in combination with validated test data and an uncertainty interval propagation algorithm. The validation method disclosed by the invention is performed under a Bayesian probability theory framework, prior information can be fully utilized, and the reliability of the numerical simulation model can be given; the model validation can be performed aiming at the situations of poor information and less data, so that the problem that a large amount of experimental data is needed when a traditional model confirmation method is utilized is solved.
Description
technical field [0001] The invention relates to the technical field of aircraft structure numerical simulation, in particular to a method for confirming a non-probability Bayesian model of an aircraft structure. Background technique [0002] The three major laboratories (LANL, SNL, and LLNL) affiliated to the US Department of Energy, Los Alamos, Sandia, and Laurels Livermore, introduced model verification and validation (V&V for short) into the famous model around 1998. The Accelerated Strategic Computing Initiative (ASCI) program, later the Advanced Simulation and Computing (ASC) program. In 2006, Lloyds Livermore Laboratory published a white paper on model validation and validation in the ASC program. In this white paper, the key to the validation and validation of numerical simulation models, the quantification of uncertainties, and the existence of model validation and validation Problems and future prospects are described in detail. The American Institute of Aeronauti...
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Login to View More IPC IPC(8): G06F17/50
CPCG06F30/15G06F30/367
Inventor 王晓军李云龙邱志平王磊许孟辉王冲陈贤佳郑宁宁
Owner BEIHANG UNIV

